Borland Programmer's Resource/Borland_Programmers_Resource_CD_1995.iso/utils/rtfprsr/test2.rtf

Text File | 1995-05-19 | 71.3 KB | 713 lines

{
  \rtf1\ansi \deff0
  {
    \fonttbl
    {
      \f0\froman Tms Rmn;
    }
    {
      \f1\froman Symbol;
    }
    {
      \f2\fswiss Helv;
    }
    {
      \f3\fmodern Courier;
    }
    {
      \f4\fnil avant;
    }
    {
      \f5\fswiss Arial;
    }
    {
      \f6\froman Times New Roman;
    }
    {
      \f7\froman Times;
    }
  }
  {
    \colortbl;\red0\green0\blue0;
\red0\green0\blue255;\red0\green255\blue255;\red0\green255\blue0;\red255\green0\blue255;\red255\green0\blue0;\red255\green255\blue0;\red255\green255\blue255;
  }
  {
    \stylesheet
    {
      \s243\qr\tqc\tx4320\tqr\tx8640 \fs20 \sbasedon0\snext243 header;
    }
    {
      \s252\li360 \b
\sbasedon0\snext255 heading 3;
    }
    {
      \s253\sb120 \b\f2 \sbasedon0\snext0 heading 2;
    }
    {
      \s254\sb240 \b\f2\ul \sbasedon0\snext0 heading 1;
    }
    {
      \s255\li720 \fs20 \sbasedon0\snext255 Normal Indent;
    }
    {
      \fs20 \snext0 Normal;
    }
    {
      \s1\fi-810\li810\sb60\sl240 \fs20
\sbasedon0\snext1 Memo Heading;
    }
    {
      \s3\fi-180\li540 \fs20 \sbasedon0\snext3 Bullet 1;
    }
    {
      \s4\fi-180\li1260 \fs20 \sbasedon3\snext4 Bullet 2;
    }
    {
      \s5\fi-180\li1980 \fs20 \sbasedon4\snext5 Bullet 3;
    }
    {
      \s6\fi-180\li2700 \fs20 \sbasedon5\snext6 Bullet 4;
    }
    {

\s7\fi-720\li720\ri720\tqdec\tx288\tx720 \fs20 \sbasedon0\snext0 List;
    }
  }
  {
    \info
    {
      \subject Relationship between balance and volume
    }
    {
      \author KyungTae Hwang
    }
    {
      \operator KyungTae Hwang
    }
    {
      \creatim\yr1992\mo6\dy25\hr13\min15
    }
    {
      \revtim\yr1992\mo6\dy25\hr18\min38
    }


    {
      \printim\yr1992\mo6\dy25\hr18\min27
    }
    {
      \version10
    }
    {
      \edmins186
    }
    {
      \nofpages2
    }
    {
      \nofwords198
    }
    {
      \nofchars1119
    }
    {
      \vern8368
    }
  }
  \widowctrl\ftnbj
  {
    \*\template H:\\DOCTOOL\\WINWORD\\SOLMEMO.DOT
  }
  \sectd \linex0\headery800\footery0\endnhere\titlepg
  {
    \headerf \pard\plain
\s243\qr\tqc\tx4320\tqr\tx8640 \fs20 WEON-92-029\line
    {
      \field
      {
        \*\fldinst Date \\@"MMMM d,  yyyy"
      }
      {
        \fldrslt June 25,  1992
      }
    }

\par
  }
  \pard\plain \qr\sa60 \fs20
  {
    \scaps\fs36 SolvitM
  }
  {
    \scaps\fs32 edia
  }
  {
    \scaps\fs36  Memo
\par
  }
  \trowd \trgaph108\trleft-108 \cellx1188\cellx8748\pard \sa60\intbl To:\cell \pard \intbl
  {
    \*\bkmkstart To
  }
  {
    \*\bkmkend To
  }
  Taehwan  Weon\cell \pard \intbl \row \trowd \trgaph108\trleft-108 \cellx1188\cellx8748\pard \sa60\intbl From:\cell \pard \intbl

  {
    \*\bkmkstart From
  }
  {
    \*\bkmkend From
  }
  {
    \field
    {
      \*\fldinst author
    }
    {
      \fldrslt KyungTae Hwang
    }
  }
  \cell \pard \intbl \row \pard \sa60\intbl Subject:\cell \pard \intbl
  {
    \*\bkmkstart Subject
  }
  {
    \*\bkmkend Subject
  }
  Relationship between balance and volume\cell \pard
\intbl \row \pard \sa60\intbl Update Date:\cell \pard \intbl \cell \pard \intbl \row \trowd \trgaph108\trleft-108 \clbrdrb\brdrth \cellx1188\clbrdrb\brdrth \cellx8748\pard \sa60\intbl CC:\cell \pard \sa60\intbl
  {
    \*\bkmkstart CC
  }
  {
    \*\bkmkend CC
  }

Manjai Lee, Hyun Je  Park\cell \pard \intbl \row \pard
\par \pard\plain \s254\sb240 \b\f2\ul
  {
    \*\bkmkstart StartOfMemo
  }
  {
    \*\bkmkend StartOfMemo
  }
  Mathmatical description of the relationship between balance and physical volume in SoundIt
  {
    \up6 \'ae
\par
  }
  \pard\plain \fs20
\par \pard\plain \s7\fi-720\li720\ri720\tqdec\tx288\tx720 \fs20 Denotation of Volume, V = (
  {
    \f6 V
  }
  {
    \dn6 L
  }
  , V
  {
    \dn6 R
  }
  ), where V
  {
    \dn6 L
  }
   is the left volume and V
  {
    \dn6 R
  }
   is the right one.
\par \pard\plain \fs20 For V,  it holds the following:
\par \pard\plain \s3\fi-180\li540 \fs20 1. V
  {
    \dn6 L
  }
  {
    \up6 2
  }
  + V
  {
    \dn6 R
  }
  {
    \up6 2
  }
  = R
  {
    \up6 2
  }
  , where R is constant. That is,  Volume V can be thought that it goes through real-imaginary coordinate with radious of R.
\par \pard \s3\fi-180\li540 2. Denoting the angle between  V
  {
    \dn6 L
  }
  -axis, (V
  {
    \dn6 L
  }
   , 0) and volume vector V, (V
  {
    \dn6 L
  }
   , V
  {
    \dn6 R
  }
  ) as
  {
    \f1 q
  }
  {
    \f6 ,
  }

\par \pard \s3\qc\fi-180\li540 \tab V
  {
    \dn6 L
  }
   = X(
  {
    \f1 q
  }
  {
    \f6 )  and
  }
  V
  {
    \dn6 R
  }
   = Y(
  {
    \f1 q
  }
  {
    \f6 ), where X and Y are functions on angle
  }
  {
    \f1 q.
\par
  }
  \pard \s3\fi-180\li540
  {
    \f6 3. [Boundary condition] V
  }
  {
    \f6\dn6 L
  }
  {
    \f6  and V
  }
  {
    \f6\dn6 R
  }
  {
    \f6  exist between 0 and R, which means that
  }
  {
    \i\f7
  }
  {
    \f1 q
  }
  {
    \f7  ranges from 0 to
  }
  {
    \f1 p
  }
  {
    \f6 /2.
\par
  }
  \pard \s3\fi-180\li540
  {
    \f6
\par
  }
  \pard\plain \s7\fi-720\li720\ri720\tqdec\tx288\tx720 \fs20 Thinking from the conditions above,
  {
    \ul we can choose the angle
  }
  {
    \f1\ul q
  }
  {
    \f6\ul as balance variable so that we can calcurate new Volume V\'b4 when given new
  }
  {
    \f1\ul q
  }
  {
    \f7\ul\up6 \'b4
  }
  {

\f7\ul
  }
  {
    \f7 :
\par
  }
  \pard\plain \s3\fi-180\li540 \fs20 V
  {
    \dn6 L
  }
  {
    \f7\up6 \'b4
  }
  {
    \f7  = R
  }
  {
    \i\f7 cos
  }
  {
    \f1 q
  }
  {
    \f7\up6 \'b4 and
  }
  V
  {
    \dn6 R
  }
  {
    \f7\up6 \'b4
  }
  {
    \f7  = R
  }
  {
    \i\f7 sin
  }
  {
    \f1 q
  }
  {
    \f7\up6 \'b4 \tab \tab \tab \tab \tab -------------------------- (
  }
  {
    \scaps\f7\up6 1)
\par
  }
  \pard\plain \s7\fi-720\li720\ri720\tqdec\tx288\tx720 \fs20
\par \pard\plain \fs20 Reversly, we can also determine the angle
  {
    \i\f7
  }
  {
    \f1 q
  }
  {
    \f7 from given vector, V.
\par
  }
  \pard\plain \s3\fi-180\li540 \fs20
  {
    \i\f7
  }
  {
    \f1 q
  }
  {
    \f6 =
  }
  {
    \i\f6 tan
  }
  {
    \i\f6\up6 -1(
  }
  {
    \f6 V
  }
  {
    \f6\dn6 R
  }
  {
    \f6 /V
  }
  {
    \f6\dn6 L
  }
  {
    \f6 )
  }
  {
    \f7\up6 \tab \tab \tab \tab \tab \tab \tab -------------------------- (
  }
  {
    \scaps\f7\up6 2)
  }

\par \pard \s3\qc\fi-180\li540                    \tab
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  }

\par
}